Swing two arcs above and below the radius is not a step used when constructing an inscribed hexagon.
Answer: Option A
<u>Step-by-step explanation:</u>
<u>There are some steps to draw the inscribed hexagonal.</u>
1. You will have to give a circle marked with a center.
2. Draw a circle radius with a straightedge.
3. Keep the compass open on the radius width and place it where the radius and its circle intersect.
4. Bend the arc along the radius that intersects the circle to the left of the originally drawn radius.
5. Keep the compass width same and set it on the new intersection created in the previous step.
6. Continue this process until six points intersections appear in the circle.
7. Connect the six point intersections.
To solve this problem, we should understand how order of operations works. Perhaps the best way to show you this would be solving the problem with all of the work clearly labeled?
=4[2(21-17)+3] Original Problem
=4[2(4)+3] Solved the Parentheses
=4[8+3] Multiplied the 2 and 4
=4[11] Added the 8 and 3
=44 Multiplied the 4 and 11
An easy way to remember this is PEMDAS, which is an acronym for Parentheses, Exponents, Multiplication/Division, and Addition/Subtraction. Although it will not apply in this scenario (because we have brackets), it will come in handy for many others like this.
Using all of the information above, we can conclude that this expression equals 4.
Answer:
The length of the ramp is 7.3 meters.
Step-by-step explanation:
The length of a triangle's side must be less than the sum of its two other sides. It also cannot have the same value as its other combined sides.
7 + 2 > 7.3
2 + 7.3 > 7
7 + 7.3 > 2
<em>r</em> is also longer than 7 meters, so that leaves option b. as your answer.
Answer:
Your answer is 62 square inches
Step-by-step explanation:
You can cross off 1 & 2, as they are too small.
Lets split this up.
(2*3)+(2*3)+(3*5)+(3*5)+(2*5)+(2*5)
2*3 + 2*3 = 12
3*5 + 3*5 = 30
2*5 + 2*5 = 20
30+20+12 = 62
"KP" is the name among the following choices given in the question that is the name of the <span>intersection of plane hkp and plane rkp. The correct option among all the options that are given in the question is the first option or option "A". I hope that this is the answer that has actually come to your desired help.</span>
